If this scheme pleases you, click here to download.
| WK | LSN | STRAND | SUB-STRAND | LESSON LEARNING OUTCOMES | LEARNING EXPERIENCES | KEY INQUIRY QUESTIONS | LEARNING RESOURCES | ASSESSMENT METHODS | REFLECTION |
|---|---|---|---|---|---|---|---|---|---|
| 1 | 2 |
NUMBERS
|
Whole Numbers – Place value and total value of digits up to hundreds of thousands
|
By the end of the
lesson, the learner
should be able to:
- Identify place value of digits up to hundreds of thousands using place value apparatus. - Apply place value of digits up to hundreds of thousands in real life. |
The learner is guided to:
- Identify place value of digits up to hundreds of thousands using place value apparatus. - Fill in place value charts correctly to indicate place value of different digits. - Participate in group discussion to understand the application of place value in real life. |
Where is place value used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 1.
- Place value apparatus. - Number charts. - Number cards. - Place value charts. - Mentor Mathematics Learner's Book Grade 5 page 4. - Scissors. - Adhesive materials. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 1 | 3 |
NUMBERS
|
Whole Numbers – Place value and total value of digits up to hundreds of thousands
Whole Numbers – Numbers up to hundreds of thousands in symbols |
By the end of the
lesson, the learner
should be able to:
- Use place value and total value of digits up to hundreds of thousands in different problems. - Solve problems involving place value and total value. - Appreciate use of place value and total value in real life. |
The learner is guided to:
- Solve problems involving place value and total value. - Create their own problems involving place value and total value. - Share and discuss their problems with other groups. - Use digital devices or other resources to learn more about place value. |
How is place value and total value used to solve problems?
|
- Mentor Mathematics Learner's Book Grade 5 page 5.
- Place value apparatus. - Number cards. - Digital devices (optional). - Mentor Mathematics Learner's Book Grade 5 page 6. - Number charts. - Flash cards with large numbers. |
- Observation.
- Oral questions.
- Written exercises.
- Individual assessment.
|
|
| 1 | 4 |
NUMBERS
|
Whole Numbers – Numbers up to hundreds of thousands in symbols
Whole Numbers – Reading, writing and relating numbers up to tens of thousands in words |
By the end of the
lesson, the learner
should be able to:
- Use numbers up to hundreds of thousands in symbols in different contexts. - Form numbers with different digits. - Appreciate use of numbers up to hundreds of thousands in real life. |
The learner is guided to:
- Form different numbers using given digits. - Identify the smallest and largest numbers that can be formed using given digits. - Create and solve problems involving numbers in symbols. - Discuss real-life contexts where large numbers are used. |
How are large numbers represented and used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 7.
- Number cards. - Place value charts. - Real-life examples with large numbers. - Mentor Mathematics Learner's Book Grade 5 page 8. - Number charts. - Flash cards with numbers in words. - Reference materials. |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 1 | 5 |
NUMBERS
|
Whole Numbers – Reading, writing and relating numbers up to tens of thousands in words
|
By the end of the
lesson, the learner
should be able to:
- Convert between numbers in symbols and numbers in words. - Apply reading and writing numbers in words in real-life situations. - Appreciate importance of reading and writing numbers in words. |
The learner is guided to:
- Convert numbers from symbols to words and from words to symbols. - Create and solve problems involving numbers in words. - Discuss real-life contexts where writing numbers in words is important. - Practice reading and writing numbers in words. |
Where do we use numbers in words in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 9.
- Number charts. - Number cards. - Flash cards with numbers in words. - Real-life documents with numbers in words. - Games involving numbers in words. - Real-life documents. |
- Observation.
- Oral questions.
- Written exercises.
- Individual assessment.
|
|
| 1 | 6 |
NUMBERS
|
Whole Numbers – Ordering numbers up to tens of thousands
|
By the end of the
lesson, the learner
should be able to:
- Arrange numbers up to tens of thousands in increasing order. - Compare numbers up to tens of thousands. - Apply ordering of numbers in real life situations. |
The learner is guided to:
- Arrange numbers up to tens of thousands in increasing order using number cards. - Compare numbers up to tens of thousands using symbols (<, >, =). - Share their arrangements with other groups. - Discuss real-life applications of ordering numbers. |
Where is ordering of numbers used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 10.
- Number cards. - Charts with numbers. - Comparing symbols cards. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 1 | 7 |
NUMBERS
|
Whole Numbers – Ordering numbers up to tens of thousands
|
By the end of the
lesson, the learner
should be able to:
- Arrange numbers up to tens of thousands in decreasing order. - Compare numbers up to tens of thousands. - Apply ordering of numbers in real life situations. |
The learner is guided to:
- Arrange numbers up to tens of thousands in decreasing order using number cards. - Share their arrangements with other groups. - Discuss real-life scenarios where ordering numbers in decreasing order is applicable. - Make number cards with heights of different mountains and arrange them from highest to lowest. |
Why do we arrange numbers in decreasing order in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 12.
- Number cards. - Charts with numbers. - Real-life data for ordering activities. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 2 | 1 |
NUMBERS
|
Whole Numbers – Rounding off numbers up to tens of thousands to the nearest hundred
|
By the end of the
lesson, the learner
should be able to:
- Round off numbers up to tens of thousands to the nearest hundred. - Apply rounding off numbers in different situations. - Appreciate the use of rounding off numbers in real life. |
The learner is guided to:
- Fill in the missing numbers on a number line. - Identify whether numbers are closer to the previous or next hundred on the number line. - Round off numbers to the nearest hundred using a number line. - Share their work with other groups. |
Why do we round off numbers?
|
- Mentor Mathematics Learner's Book Grade 5 page 15.
- Number line charts. - Number cards. - Real-life examples requiring rounding. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 2 | 2 |
NUMBERS
|
Whole Numbers – Rounding off numbers up to tens of thousands to the nearest hundred
|
By the end of the
lesson, the learner
should be able to:
- Apply rounding off numbers to the nearest hundred in problem solving. - Create problems involving rounding off to the nearest hundred. - Show genuine interest in rounding off numbers. |
The learner is guided to:
- Solve problems involving rounding off to the nearest hundred. - Create their own problems requiring rounding off. - Discuss practical applications of rounding off in everyday life. - Play games involving rounding off numbers. |
How is rounding off numbers to the nearest hundred useful in everyday life?
|
- Mentor Mathematics Learner's Book Grade 5 page 16.
- Number line charts. - Number cards. - Real-life problems requiring rounding. - Games involving rounding. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 2 | 3 |
NUMBERS
|
Whole Numbers – Rounding off numbers up to tens of thousands to the nearest thousand
|
By the end of the
lesson, the learner
should be able to:
- Round off numbers up to tens of thousands to the nearest thousand. - Apply rounding off numbers in different situations. - Appreciate the use of rounding off numbers in real life. |
The learner is guided to:
- Fill in the missing numbers on a number line. - Identify whether numbers are closer to the previous or next thousand on the number line. - Round off numbers to the nearest thousand using a number line. - Share their work with other groups. |
How is rounding off numbers to the nearest thousand useful in everyday life?
|
- Mentor Mathematics Learner's Book Grade 5 page 17.
- Number line charts. - Number cards. - Real-life examples requiring rounding. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 2 | 4 |
NUMBERS
|
Whole Numbers – Rounding off numbers up to tens of thousands to the nearest thousand
|
By the end of the
lesson, the learner
should be able to:
- Round off numbers up to tens of thousands to the nearest thousand. - Apply rounding off numbers in different situations. - Appreciate the use of rounding off numbers in real life. |
The learner is guided to:
- Fill in the missing numbers on a number line. - Identify whether numbers are closer to the previous or next thousand on the number line. - Round off numbers to the nearest thousand using a number line. - Share their work with other groups. |
How is rounding off numbers to the nearest thousand useful in everyday life?
|
- Mentor Mathematics Learner's Book Grade 5 page 17.
- Number line charts. - Number cards. - Real-life examples requiring rounding. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 2 | 5 |
NUMBERS
|
Whole Numbers – Rounding off numbers up to tens of thousands to the nearest thousand
|
By the end of the
lesson, the learner
should be able to:
- Apply rounding off numbers to the nearest thousand in problem solving. - Create problems involving rounding off to the nearest thousand. - Show genuine interest in rounding off numbers. |
The learner is guided to:
- Solve problems involving rounding off to the nearest thousand. - Create their own problems requiring rounding off. - Discuss practical applications of rounding off in everyday life. - Play games involving rounding off numbers. |
When do we need to round off numbers to the nearest thousand?
|
- Mentor Mathematics Learner's Book Grade 5 page 18.
- Number line charts. - Number cards. - Real-life problems requiring rounding. - Games involving rounding. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 2 | 6 |
NUMBERS
|
Whole Numbers – Divisibility tests of 2, 5 and 10
|
By the end of the
lesson, the learner
should be able to:
- Apply divisibility tests of 2 in real life. - Identify numbers divisible by 2 without a remainder. - Appreciate the use of divisibility tests of 2. |
The learner is guided to:
- Use number cards to divide different numbers by 2 and come up with divisibility rules. - Identify and list numbers divisible by 2. - Discuss the pattern observed in numbers divisible by 2. - Apply divisibility test of 2 in solving problems. |
Where are divisibility tests used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 19.
- Number cards. - Chart showing divisibility rules. - Digital devices (optional). |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 2 | 7 |
NUMBERS
|
Whole Numbers – Divisibility tests of 2, 5 and 10
|
By the end of the
lesson, the learner
should be able to:
- Apply divisibility tests of 5 in real life. - Identify numbers divisible by 5 without a remainder. - Appreciate the use of divisibility tests of 5. |
The learner is guided to:
- Use number cards to divide different numbers by 5 and come up with divisibility rules. - Identify and list numbers divisible by 5. - Discuss the pattern observed in numbers divisible by 5. - Apply divisibility test of 5 in solving problems. |
When do we use divisibility tests in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 21.
- Number cards. - Chart showing divisibility rules. - Digital devices (optional). |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 3 | 1 |
NUMBERS
|
Whole Numbers – Divisibility tests of 2, 5 and 10
|
By the end of the
lesson, the learner
should be able to:
- Apply divisibility tests of 10 in real life. - Identify numbers divisible by 10 without a remainder. - Appreciate the use of divisibility tests of 10. |
The learner is guided to:
- Use number cards to divide different numbers by 10 and come up with divisibility rules. - Identify and list numbers divisible by 10. - Discuss the pattern observed in numbers divisible by 10. - Apply divisibility test of 10 in solving problems. |
How does knowledge of divisibility rules help in solving mathematical problems?
|
- Mentor Mathematics Learner's Book Grade 5 page 23.
- Number cards. - Chart showing divisibility rules. - Digital devices (optional). |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 3 | 2 |
NUMBERS
|
Whole Numbers – Highest Common Factor (HCF) and Greatest Common Divisor (GCD)
|
By the end of the
lesson, the learner
should be able to:
- Use number charts to identify factors and divisors of given numbers. - Identify common factors and divisors of numbers. - Appreciate using HCF and GCD in real life. |
The learner is guided to:
- Use number charts to identify factors and divisors of given numbers. - Discuss and identify the common factors and divisors and share with others. - Determine the highest or greatest common factor or divisor. - Apply HCF and GCD in real-life situations. |
Where is HCF and GCD applied in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 24.
- Number charts. - Multiplication tables. - Digital devices (optional). |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 3 | 3 |
NUMBERS
|
Whole Numbers – Highest Common Factor (HCF) and Greatest Common Divisor (GCD)
|
By the end of the
lesson, the learner
should be able to:
- Determine HCF and GCD of given numbers. - Apply HCF and GCD in different situations. - Appreciate using HCF and GCD in real life. |
The learner is guided to:
- Find HCF and GCD of different sets of numbers. - Solve problems involving HCF and GCD. - Discuss and share their work with other groups. - Apply HCF and GCD in real-life contexts. |
How is HCF and GCD helpful in everyday situations?
|
- Mentor Mathematics Learner's Book Grade 5 page 26.
- Number charts. - Multiplication tables. - Factors and multiples charts. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 3 | 4 |
NUMBERS
|
Whole Numbers – Least Common Multiple (LCM)
|
By the end of the
lesson, the learner
should be able to:
- Identify multiples of given numbers. - Determine common multiples of numbers. - Identify the Least Common Multiple (LCM) of numbers. |
The learner is guided to:
- Discuss and identify multiples of given numbers. - Identify the common multiples of numbers. - Determine the least common multiple. - Use games to practice finding LCM. |
Where is LCM used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 28.
- Number charts. - Multiplication tables. - Digital devices (optional). |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 3 | 5 |
NUMBERS
|
Addition – Addition of up to three 6-digit numbers without regrouping
|
By the end of the
lesson, the learner
should be able to:
- Add up to three 6-digit numbers without regrouping up to a sum of 1,000,000. - Use place value apparatus for addition. - Appreciate using addition in real life situations. |
The learner is guided to:
- Work out the sum of three 6-digit numbers without regrouping up to 1,000,000 using place value apparatus. - Create and solve addition problems involving 6-digit numbers. - Discuss practical applications of addition in real life. - Share their work with other groups. |
Where is addition of large numbers used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 32.
- Place value apparatus. - Abacus. - Number cards. - Chart with addition examples. |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 3 | 6 |
NUMBERS
|
Addition – Addition of up to three 6-digit numbers without regrouping
|
By the end of the
lesson, the learner
should be able to:
- Add up to three 6-digit numbers without regrouping up to a sum of 1,000,000. - Use place value apparatus for addition. - Appreciate using addition in real life situations. |
The learner is guided to:
- Work out the sum of three 6-digit numbers without regrouping up to 1,000,000 using place value apparatus. - Create and solve addition problems involving 6-digit numbers. - Discuss practical applications of addition in real life. - Share their work with other groups. |
Where is addition of large numbers used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 32.
- Place value apparatus. - Abacus. - Number cards. - Chart with addition examples. |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 3 | 7 |
NUMBERS
|
Addition – Addition of up to three 6-digit numbers without regrouping
|
By the end of the
lesson, the learner
should be able to:
- Add up to three 6-digit numbers without regrouping. - Solve problems involving addition of large numbers. - Apply addition skills in real-life contexts. |
The learner is guided to:
- Practice addition of up to three 6-digit numbers without regrouping. - Create and solve real-life problems involving addition. - Discuss situations where addition of large numbers is applicable. - Share their strategies for addition with classmates. |
How is addition of large numbers useful in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 33.
- Place value apparatus. - Abacus. - Number cards. - Real-life addition problems. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 4 | 1 |
NUMBERS
|
Addition – Addition of up to two 6-digit numbers with double regrouping
|
By the end of the
lesson, the learner
should be able to:
- Add up to two 6-digit numbers with double regrouping up to a sum of 1,000,000. - Use place value apparatus for addition with regrouping. - Appreciate using addition in real life situations. |
The learner is guided to:
- Work out addition of up to two 6-digit numbers with double regrouping up to 1,000,000 using place value apparatus. - Practice addition with regrouping using abacus and number cards. - Solve addition problems involving regrouping. - Discuss real-life contexts where addition with regrouping is applied. |
How is addition with regrouping useful in solving real-life problems?
|
- Mentor Mathematics Learner's Book Grade 5 page 34.
- Place value apparatus. - Abacus. - Number cards. - Chart with addition examples. |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 4 | 2 |
NUMBERS
|
Addition – Addition of up to two 6-digit numbers with double regrouping
|
By the end of the
lesson, the learner
should be able to:
- Add up to two 6-digit numbers with double regrouping. - Solve problems involving addition with regrouping. - Apply addition skills in real-life contexts. |
The learner is guided to:
- Practice addition of up to two 6-digit numbers with double regrouping. - Create and solve real-life problems involving addition with regrouping. - Discuss strategies for addition with regrouping. - Share their work with other groups. |
Where do we use addition with regrouping in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 35.
- Place value apparatus. - Abacus. - Number cards. - Real-life addition problems. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 4 | 3 |
NUMBERS
|
Addition – Estimating sum by rounding off
|
By the end of the
lesson, the learner
should be able to:
- Estimate sum by rounding off the addends to the nearest hundred and thousand. - Apply estimation in real life situations. - Appreciate the importance of estimation in daily life. |
The learner is guided to:
- Estimate sums by rounding off the addends to the nearest hundred and thousand using a number line. - Compare estimated sums with actual sums. - Discuss situations where estimation is more practical than exact calculation. - Practice estimation in real-life contexts. |
Why do we need to estimate sums in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 36.
- Number line. - Number cards. - Chart showing rounding off examples. - Real-life problems for estimation. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 4 | 4 |
NUMBERS
|
Addition – Creating patterns involving addition
|
By the end of the
lesson, the learner
should be able to:
- Create patterns involving addition of numbers up to a sum of 1,000,000. - Identify and extend number patterns involving addition. - Appreciate patterns in mathematics. |
The learner is guided to:
- Create patterns involving addition of numbers up to a sum of 1,000,000 using number cards and other resources. - Identify rules in addition patterns. - Extend given addition patterns. - Create their own addition patterns and share with classmates. |
How can you create patterns in addition?
|
- Mentor Mathematics Learner's Book Grade 5 page 38.
- Number cards. - Chart showing number patterns. - Digital devices (optional). - Pattern worksheets. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 4 | 5 |
NUMBERS
|
Subtraction – Subtraction of up to 6-digit numbers without regrouping
|
By the end of the
lesson, the learner
should be able to:
- Subtract up to 6-digit numbers without regrouping. - Use place value apparatus for subtraction. - Appreciate subtraction in real life situations. |
The learner is guided to:
- Work out subtraction of up to 6-digit numbers without regrouping using place value apparatus. - Create and solve subtraction problems. - Discuss practical applications of subtraction in real life. - Share their work with other groups. |
Where is subtraction used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 40.
- Place value apparatus. - Abacus. - Number cards. - Chart with subtraction examples. |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 4 | 6 |
NUMBERS
|
Subtraction – Subtraction of up to 6-digit numbers with regrouping
|
By the end of the
lesson, the learner
should be able to:
- Subtract up to 6-digit numbers with regrouping. - Use place value apparatus for subtraction with regrouping. - Appreciate subtraction in real life situations. |
The learner is guided to:
- Work out subtraction of up to 6-digit numbers with regrouping using place value apparatus. - Practice subtraction with regrouping using abacus and number cards. - Solve subtraction problems involving regrouping. - Discuss real-life contexts where subtraction with regrouping is applied. |
How does subtraction with regrouping help us solve real-life problems?
|
- Mentor Mathematics Learner's Book Grade 5 page 42.
- Place value apparatus. - Abacus. - Number cards. - Chart with subtraction examples. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 4 | 7 |
NUMBERS
|
Subtraction – Subtraction of up to 6-digit numbers with regrouping
|
By the end of the
lesson, the learner
should be able to:
- Apply subtraction of up to 6-digit numbers with regrouping in problem solving. - Develop strategies for subtraction with regrouping. - Show genuine interest in subtraction. |
The learner is guided to:
- Practice more examples of subtraction with regrouping. - Create and solve real-life problems involving subtraction with regrouping. - Develop and share strategies for subtraction with regrouping. - Play games involving subtraction of numbers. |
Where do we use subtraction with regrouping in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 43.
- Place value apparatus. - Abacus. - Number cards. - Games involving subtraction. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 5 | 1 |
NUMBERS
|
Subtraction – Estimating difference by rounding off
|
By the end of the
lesson, the learner
should be able to:
- Estimate difference by rounding off the minuend and subtrahend to the nearest hundred and thousand. - Apply estimation in real life situations. - Appreciate the importance of estimation in daily life. |
The learner is guided to:
- Estimate differences by rounding off the minuend and subtrahend to the nearest hundred and thousand using a number line. - Compare estimated differences with actual differences. - Discuss situations where estimation is more practical than exact calculation. - Practice estimation in real-life contexts. |
Why do we need to estimate differences in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 45.
- Number line. - Number cards. - Chart showing rounding off examples. - Real-life problems for estimation. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 5 | 2 |
NUMBERS
|
Subtraction – Estimating difference by rounding off
|
By the end of the
lesson, the learner
should be able to:
- Estimate difference by rounding off the minuend and subtrahend to the nearest hundred and thousand. - Apply estimation in real life situations. - Appreciate the importance of estimation in daily life. |
The learner is guided to:
- Estimate differences by rounding off the minuend and subtrahend to the nearest hundred and thousand using a number line. - Compare estimated differences with actual differences. - Discuss situations where estimation is more practical than exact calculation. - Practice estimation in real-life contexts. |
Why do we need to estimate differences in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 45.
- Number line. - Number cards. - Chart showing rounding off examples. - Real-life problems for estimation. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 5 | 3 |
NUMBERS
|
Subtraction – Combined operations (addition and subtraction)
|
By the end of the
lesson, the learner
should be able to:
- Perform combined operations involving addition and subtraction. - Apply the correct order of operations. - Appreciate combined operations in real life. |
The learner is guided to:
- Work out questions involving addition and subtraction. - Apply the correct order of operations. - Create and solve problems involving combined operations. - Discuss real-life applications of combined operations. |
Where do we use combined operations in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 47.
- Number wheel. - Number cards. - Chart showing combined operations. - Real-life problems. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 5 | 4 |
NUMBERS
|
Subtraction – Creating patterns involving subtraction
|
By the end of the
lesson, the learner
should be able to:
- Create patterns involving subtraction from up to 1,000,000. - Identify and extend number patterns involving subtraction. - Appreciate patterns in mathematics. |
The learner is guided to:
- Create patterns involving subtraction of whole numbers from up to 1,000,000 using number charts. - Identify rules in subtraction patterns. - Extend given subtraction patterns. - Create their own subtraction patterns and share with classmates. |
How can you create number patterns involving subtraction?
|
- Mentor Mathematics Learner's Book Grade 5 page 48.
- Number cards. - Chart showing number patterns. - Digital devices (optional). - Pattern worksheets. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 5 | 5 |
NUMBERS
|
Multiplication – Multiply up to a 3-digit number by up to a 2-digit number
|
By the end of the
lesson, the learner
should be able to:
- Multiply up to a 3-digit number by up to a 2-digit number. - Apply multiplication skills in real life situations. - Appreciate the use of multiplication in real life. |
The learner is guided to:
- Work out multiplication of up to a 3-digit number by up to a 2-digit number using different methods. - Practice multiplication using multiplication tables. - Create and solve multiplication problems. - Discuss real-life applications of multiplication. |
Where is multiplication used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 50.
- Multiplication tables. - Number cards. - Chart with multiplication examples. - Real-life problems. |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 5 | 6 |
NUMBERS
|
Multiplication – Multiply up to a 3-digit number by up to a 2-digit number
|
By the end of the
lesson, the learner
should be able to:
- Apply multiplication of 3-digit by 2-digit numbers in problem solving. - Develop strategies for multiplication. - Show genuine interest in multiplication. |
The learner is guided to:
- Practice more examples of multiplication of 3-digit by 2-digit numbers. - Create and solve real-life problems involving multiplication. - Develop and share strategies for multiplication. - Play games involving multiplication of numbers. |
How can multiplication help us solve real-life problems?
|
- Mentor Mathematics Learner's Book Grade 5 page 51.
- Multiplication tables. - Number cards. - Games involving multiplication. - Real-life multiplication problems. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 5 | 7 |
NUMBERS
|
Multiplication – Multiply up to a 3-digit number by up to a 2-digit number
|
By the end of the
lesson, the learner
should be able to:
- Multiply up to a 3-digit number by up to a 2-digit number using different methods. - Compare different methods of multiplication. - Apply multiplication in real-life contexts. |
The learner is guided to:
- Explore different methods for multiplying 3-digit by 2-digit numbers. - Compare and discuss the efficiency of different methods. - Solve complex multiplication problems. - Apply multiplication in real-life contexts. |
What are some efficient methods for multiplication?
|
- Mentor Mathematics Learner's Book Grade 5 page 52.
- Multiplication tables. - Chart showing different multiplication methods. - Digital devices (optional). - Real-life problems. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 6 | 1 |
NUMBERS
|
Multiplication – Estimating product by rounding off
|
By the end of the
lesson, the learner
should be able to:
- Estimate product by rounding off numbers to the nearest ten. - Apply estimation in real life situations. - Appreciate the importance of estimation in daily life. |
The learner is guided to:
- Estimate products by rounding off factors to the nearest ten. - Use compatibility of numbers for estimation. - Develop their own strategies for estimation. - Compare estimated products with actual products. - Discuss situations where estimation is useful. |
How can we estimate products in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 53.
- Number line. - Number cards. - Chart showing estimation examples. - Real-life problems. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 6 | 2 |
NUMBERS
|
Multiplication – Making patterns involving multiplication
|
By the end of the
lesson, the learner
should be able to:
- Make patterns involving multiplication of numbers with product not exceeding 100. - Identify and extend multiplication patterns. - Appreciate patterns in mathematics. |
The learner is guided to:
- Create patterns involving multiplication of numbers with products not exceeding 100. - Identify rules in multiplication patterns. - Extend given multiplication patterns. - Create their own multiplication patterns and share with classmates. |
How can you form patterns involving multiplication?
|
- Mentor Mathematics Learner's Book Grade 5 page 55.
- Number cards. - Multiplication tables. - Chart showing number patterns. - Pattern worksheets. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 6 | 3 |
NUMBERS
|
Multiplication – Making patterns involving multiplication
|
By the end of the
lesson, the learner
should be able to:
- Create and extend more complex multiplication patterns. - Identify rules in multiplication patterns. - Apply pattern recognition in problem solving. |
The learner is guided to:
- Create more complex patterns involving multiplication. - Identify and articulate the rules in multiplication patterns. - Use pattern recognition to predict subsequent terms. - Apply pattern recognition in problem solving. |
How does recognizing patterns help in mathematics?
|
- Mentor Mathematics Learner's Book Grade 5 page 57.
- Number cards. - Multiplication tables. - Chart showing complex patterns. - Digital devices (optional). |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 6 | 4 |
NUMBERS
|
Multiplication – Making patterns involving multiplication
|
By the end of the
lesson, the learner
should be able to:
- Create and extend more complex multiplication patterns. - Identify rules in multiplication patterns. - Apply pattern recognition in problem solving. |
The learner is guided to:
- Create more complex patterns involving multiplication. - Identify and articulate the rules in multiplication patterns. - Use pattern recognition to predict subsequent terms. - Apply pattern recognition in problem solving. |
How does recognizing patterns help in mathematics?
|
- Mentor Mathematics Learner's Book Grade 5 page 57.
- Number cards. - Multiplication tables. - Chart showing complex patterns. - Digital devices (optional). |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 6 | 5 |
NUMBERS
|
Division – Divide up to a 3-digit number by up to a 2-digit number
|
By the end of the
lesson, the learner
should be able to:
- Divide up to a 3-digit number by up to a 2-digit number where the dividend is greater than the divisor. - Apply division skills in real life. - Appreciate use of division in real life. |
The learner is guided to:
- Work out division of up to a 3-digit number by up to a 2-digit number where the dividend is greater than the divisor using long and short form. - Develop their own strategies for division. - Create and solve division problems. - Discuss real-life applications of division. |
Where is division used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 60.
- Number cards. - Multiplication tables. - Chart with division examples. - Counters for sharing activities. |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 6 | 6 |
NUMBERS
|
Division – Divide up to a 3-digit number by up to a 2-digit number
|
By the end of the
lesson, the learner
should be able to:
- Apply division of 3-digit by 2-digit numbers in problem solving. - Develop strategies for division. - Show genuine interest in division. |
The learner is guided to:
- Practice more examples of division of 3-digit by 2-digit numbers. - Create and solve real-life problems involving division. - Develop and share strategies for division. - Create number games and puzzles involving division. |
How can division help us solve real-life problems?
|
- Mentor Mathematics Learner's Book Grade 5 page 61.
- Number cards. - Multiplication tables. - Games involving division. - Real-life division problems. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 6 | 7 |
NUMBERS
|
Division – Relationship between multiplication and division
|
By the end of the
lesson, the learner
should be able to:
- Apply the relationship between multiplication and division. - Convert between multiplication and division equations. - Appreciate the connection between operations. |
The learner is guided to:
- Discuss and demonstrate that multiplication is the opposite of division. - Convert multiplication equations to division equations and vice versa. - Use the relationship to check division answers. - Solve problems using the relationship between multiplication and division. |
How can we use the relationship between multiplication and division?
|
- Mentor Mathematics Learner's Book Grade 5 page 63.
- Flash cards with related multiplication and division facts. - Number cards. - Chart showing the relationship. - Games involving related facts. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 7 | 1 |
NUMBERS
|
Division – Estimating quotients by rounding off
|
By the end of the
lesson, the learner
should be able to:
- Estimate quotients by rounding off the dividend and divisor to the nearest ten. - Apply estimation in real life situations. - Appreciate the importance of estimation. |
The learner is guided to:
- Estimate quotients by rounding off the dividend and divisor to the nearest ten. - Compare estimated quotients with actual quotients. - Discuss situations where estimation is practical. - Practice estimation in real-life contexts. |
How can we estimate quotients?
|
- Mentor Mathematics Learner's Book Grade 5 page 65.
- Number line. - Number cards. - Chart showing estimation examples. - Real-life problems. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 7 | 2 |
NUMBERS
|
Division – Combined operations
|
By the end of the
lesson, the learner
should be able to:
- Perform combined operations involving addition, subtraction, multiplication and division. - Apply the correct order of operations. - Appreciate combined operations in real life. |
The learner is guided to:
- Work out questions involving addition, subtraction, multiplication and division. - Apply the correct order of operations. - Create and solve problems involving combined operations. - Discuss real-life applications of combined operations. |
How do we solve problems with combined operations?
|
- Mentor Mathematics Learner's Book Grade 5 page 67.
- Number wheel. - Number cards. - Chart showing combined operations. - Real-life problems. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 7 | 3 |
NUMBERS
|
Division – Combined operations
|
By the end of the
lesson, the learner
should be able to:
- Apply the order of operations in complex problems. - Create problems involving combined operations. - Show genuine interest in solving combined operations. |
The learner is guided to:
- Solve more complex problems involving combined operations. - Create their own problems involving combined operations. - Discuss strategies for solving combined operations. - Play games involving combined operations. |
Why is the order of operations important in mathematics?
|
- Mentor Mathematics Learner's Book Grade 5 page 69.
- Number wheel. - Number cards. - Games involving combined operations. - Digital devices (optional). |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 7 | 4 |
NUMBERS
|
Fractions – Simplifying fractions
|
By the end of the
lesson, the learner
should be able to:
- Simplify fractions to their lowest terms. - Identify equivalent fractions. - Appreciate the use of fractions in real life. |
The learner is guided to:
- Identify equivalent fractions using a fraction board or chart. - Represent equivalent fractions using real objects. - Simplify given fractions using a fraction chart. - Discuss real-life applications of simplified fractions. |
Why do we simplify fractions?
|
- Mentor Mathematics Learner's Book Grade 5 page 73.
- Fraction board. - Fraction chart. - Paper cut-outs. - Real objects for demonstration. |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 7 | 5 |
NUMBERS
|
Fractions – Comparing fractions
|
By the end of the
lesson, the learner
should be able to:
- Compare fractions with different denominators. - Use symbols (<, >, =) to compare fractions. - Apply comparison of fractions in real life. |
The learner is guided to:
- Compare given fractions using paper cut-outs and concrete objects. - Use symbols (<, >, =) to show the relationship between fractions. - Convert fractions to equivalent fractions with same denominators for comparison. - Discuss real-life situations requiring comparison of fractions. |
Why do we compare fractions in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 75.
- Fraction board. - Fraction chart. - Paper cut-outs. - Comparison symbol cards. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 7 | 6 |
NUMBERS
|
Fractions – Comparing fractions
|
By the end of the
lesson, the learner
should be able to:
- Compare fractions with different denominators. - Use symbols (<, >, =) to compare fractions. - Apply comparison of fractions in real life. |
The learner is guided to:
- Compare given fractions using paper cut-outs and concrete objects. - Use symbols (<, >, =) to show the relationship between fractions. - Convert fractions to equivalent fractions with same denominators for comparison. - Discuss real-life situations requiring comparison of fractions. |
Why do we compare fractions in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 75.
- Fraction board. - Fraction chart. - Paper cut-outs. - Comparison symbol cards. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 7 | 7 |
NUMBERS
|
Fractions – Ordering fractions
|
By the end of the
lesson, the learner
should be able to:
- Order fractions with denominators not exceeding 12. - Arrange fractions in ascending and descending order. - Apply ordering of fractions in real life. |
The learner is guided to:
- Order given fractions in increasing and decreasing order using a number line, paper cut-outs, real objects. - Convert fractions to equivalent fractions with same denominators for ordering. - Create and solve problems involving ordering of fractions. - Discuss real-life applications of ordering fractions. |
Where are fractions used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 77.
- Fraction number line. - Fraction chart. - Paper cut-outs. - Real objects for demonstration. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 8 | 1 |
NUMBERS
|
Fractions – Adding fractions with same denominator
|
By the end of the
lesson, the learner
should be able to:
- Add fractions with same denominator. - Simplify sums of fractions. - Apply addition of fractions in real life. |
The learner is guided to:
- Add two fractions with the same denominator using paper cut-outs, number line, real objects. - Simplify the sum of fractions. - Create and solve problems involving addition of fractions. - Discuss real-life applications of addition of fractions. |
How do we add fractions in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 79.
- Fraction board. - Fraction chart. - Paper cut-outs. - Number line. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 8 | 2 |
NUMBERS
|
Fractions – Subtracting fractions with same denominator
|
By the end of the
lesson, the learner
should be able to:
- Subtract fractions with same denominator. - Simplify differences of fractions. - Apply subtraction of fractions in real life. |
The learner is guided to:
- Subtract two fractions with the same denominator using paper cut-outs, number line, real objects. - Simplify the difference of fractions. - Create and solve problems involving subtraction of fractions. - Discuss real-life applications of subtraction of fractions. |
How do we subtract fractions in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 81.
- Fraction board. - Fraction chart. - Paper cut-outs. - Number line. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 8 | 3 |
NUMBERS
|
Fractions – Adding fractions with one renaming
|
By the end of the
lesson, the learner
should be able to:
- Add fractions with one renaming. - Convert fractions to equivalent fractions with same denominator. - Apply addition of fractions in real life. |
The learner is guided to:
- Carry out addition of two fractions by renaming one fraction using equivalent fractions. - Simplify the sum of fractions. - Create and solve problems involving addition of fractions with one renaming. - Discuss real-life applications. |
Why do we need to rename fractions before adding?
|
- Mentor Mathematics Learner's Book Grade 5 page 84.
- Fraction board. - Fraction chart. - Paper cut-outs. - Number line. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 8 | 4 |
NUMBERS
|
Fractions – Adding fractions with one renaming
|
By the end of the
lesson, the learner
should be able to:
- Apply addition of fractions with one renaming in problem solving. - Develop strategies for adding fractions with different denominators. - Show genuine interest in adding fractions. |
The learner is guided to:
- Practice more examples of addition of fractions with one renaming. - Create and solve real-life problems involving addition of fractions. - Develop and share strategies for adding fractions with different denominators. - Play games involving addition of fractions. |
How can addition of fractions help us solve real-life problems?
|
- Mentor Mathematics Learner's Book Grade 5 page 85.
- Fraction board. - Fraction chart. - Games involving fractions. - Real-life fraction problems. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 8 | 5 |
NUMBERS
|
Fractions – Subtracting fractions with one renaming
|
By the end of the
lesson, the learner
should be able to:
- Subtract fractions with one renaming. - Convert fractions to equivalent fractions with same denominator. - Apply subtraction of fractions in real life. |
The learner is guided to:
- Carry out subtraction of two fractions by renaming one fraction using equivalent fractions. - Simplify the difference of fractions. - Create and solve problems involving subtraction of fractions with one renaming. - Discuss real-life applications. |
Why do we need to rename fractions before subtracting?
|
- Mentor Mathematics Learner's Book Grade 5 page 86.
- Fraction board. - Fraction chart. - Paper cut-outs. - Number line. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 8 | 6 |
NUMBERS
|
Fractions – Subtracting fractions with one renaming
|
By the end of the
lesson, the learner
should be able to:
- Apply subtraction of fractions with one renaming in problem solving. - Develop strategies for subtracting fractions with different denominators. - Show genuine interest in subtracting fractions. |
The learner is guided to:
- Practice more examples of subtraction of fractions with one renaming. - Create and solve real-life problems involving subtraction of fractions. - Develop and share strategies for subtracting fractions with different denominators. - Play games involving subtraction of fractions. |
How can subtraction of fractions help us solve real-life problems?
|
- Mentor Mathematics Learner's Book Grade 5 page 87.
- Fraction board. - Fraction chart. - Games involving fractions. - Real-life fraction problems. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 8 | 7 |
NUMBERS
|
Decimals – Place value of decimals up to thousandths
|
By the end of the
lesson, the learner
should be able to:
- Identify place value of decimals up to thousandths. - Read and write decimals up to thousandths. - Appreciate the use of decimals in real life. |
The learner is guided to:
- Work out place value of decimals up to thousandths using a place value chart. - Read and write decimals up to thousandths. - Identify the value of digits in different decimal places. - Discuss where decimals are used in real life. |
Where do you use decimals in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 91.
- Decimal place value chart. - Number cards with decimals. - Real-life examples with decimals. |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 9 | 1 |
NUMBERS
|
Decimals – Place value of decimals up to thousandths
|
By the end of the
lesson, the learner
should be able to:
- Identify place value and total value of digits in decimal numbers. - Read and write decimal numbers correctly. - Apply knowledge of decimal place value in real life. |
The learner is guided to:
- Determine the place value and total value of digits in decimal numbers. - Read and write decimal numbers correctly. - Create and solve problems involving decimal place value. - Discuss real-life applications of decimal place value. |
What is the importance of understanding place value in decimals?
|
- Mentor Mathematics Learner's Book Grade 5 page 92.
- Decimal place value chart. - Number cards with decimals. - Digital devices (optional). - Real-life examples with decimals. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 9 | 2 |
NUMBERS
|
Decimals – Place value of decimals up to thousandths
|
By the end of the
lesson, the learner
should be able to:
- Identify place value and total value of digits in decimal numbers. - Read and write decimal numbers correctly. - Apply knowledge of decimal place value in real life. |
The learner is guided to:
- Determine the place value and total value of digits in decimal numbers. - Read and write decimal numbers correctly. - Create and solve problems involving decimal place value. - Discuss real-life applications of decimal place value. |
What is the importance of understanding place value in decimals?
|
- Mentor Mathematics Learner's Book Grade 5 page 92.
- Decimal place value chart. - Number cards with decimals. - Digital devices (optional). - Real-life examples with decimals. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 9 | 3 |
NUMBERS
|
Decimals – Ordering decimals up to thousandths
|
By the end of the
lesson, the learner
should be able to:
- Order decimals up to thousandths from smallest to largest. - Compare decimals using symbols (<, >, =). - Apply ordering of decimals in real life. |
The learner is guided to:
- Order decimals up to thousandths from smallest to largest using number cards or number line. - Compare decimals using symbols (<, >, =). - Create and solve problems involving ordering of decimals. - Discuss real-life applications of ordering decimals. |
What is the importance of ordering decimals?
|
- Mentor Mathematics Learner's Book Grade 5 page 93.
- Decimal number line. - Number cards with decimals. - Comparison symbol cards. - Real-life data with decimals. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 9 | 4 |
NUMBERS
|
Decimals – Ordering decimals up to thousandths
|
By the end of the
lesson, the learner
should be able to:
- Order decimals up to thousandths from largest to smallest. - Apply ordering of decimals in different contexts. - Show genuine interest in ordering decimals. |
The learner is guided to:
- Order decimals up to thousandths from largest to smallest using number cards or number line. - Create and solve real-life problems involving ordering of decimals. - Develop strategies for comparing and ordering decimals. - Play games involving ordering of decimals. |
How does ordering decimals help us in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 95.
- Decimal number line. - Number cards with decimals. - Games involving decimals. - Real-life data with decimals. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 9 | 5 |
NUMBERS
|
Decimals – Adding decimals up to thousandths
|
By the end of the
lesson, the learner
should be able to:
- Add decimals up to thousandths. - Align decimal points correctly during addition. - Apply addition of decimals in real life. |
The learner is guided to:
- Work out addition of decimals up to thousandths using place value apparatus. - Align decimal points correctly during addition. - Create and solve problems involving addition of decimals. - Discuss real-life applications of addition of decimals. |
How do we add decimals in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 96.
- Place value apparatus. - Decimal place value chart. - Number cards with decimals. - Real-life problems with decimals. |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 9 | 6 |
NUMBERS
|
Decimals – Subtracting decimals up to thousandths
|
By the end of the
lesson, the learner
should be able to:
- Subtract decimals up to thousandths. - Align decimal points correctly during subtraction. - Apply subtraction of decimals in real life. |
The learner is guided to:
- Work out subtraction of decimals up to thousandths using place value apparatus. - Align decimal points correctly during subtraction. - Create and solve problems involving subtraction of decimals. - Discuss real-life applications of subtraction of decimals. |
How do we subtract decimals in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 98.
- Place value apparatus. - Decimal place value chart. - Number cards with decimals. - Real-life problems with decimals. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 9 | 7 |
NUMBERS
|
Simple Equations – Forming simple equations with one unknown
|
By the end of the
lesson, the learner
should be able to:
- Define simple equations. - Form simple equations with one unknown from real-life situations. - Appreciate the use of equations in real life. |
The learner is guided to:
- Discuss and form equations with one unknown from daily experiences. - Represent real-life problems using simple equations. - Create their own equations with one unknown. - Share their equations with classmates. |
Where are equations used in real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 101.
- Charts with equation examples. - Real-life problems. - Digital devices (optional). |
- Observation.
- Oral questions.
- Written exercises.
- Group work assessment.
|
|
| 10 | 1 |
NUMBERS
|
Simple Equations – Forming simple equations with one unknown
|
By the end of the
lesson, the learner
should be able to:
- Form simple equations from word problems. - Translate real-life situations into equations. - Show genuine interest in forming equations. |
The learner is guided to:
- Translate word problems into simple equations. - Form equations from different real-life situations. - Create their own real-life scenarios and form equations from them. - Share and discuss their equations with classmates. |
How can we translate real-life situations into equations?
|
- Mentor Mathematics Learner's Book Grade 5 page 102.
- Word problem cards. - Charts with equation examples. - Digital devices (optional). - Real-life scenarios. |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 10 | 2 |
NUMBERS
|
Simple Equations – Solving simple equations with one unknown
|
By the end of the
lesson, the learner
should be able to:
- Solve simple equations with one unknown involving addition. - Apply solving equations in real-life situations. - Appreciate the use of equations in problem-solving. |
The learner is guided to:
- Solve equations with one unknown involving addition. - Check their answers by substituting back into the original equation. - Create and solve problems involving simple equations. - Discuss real-life applications of equations. |
How do equations help us solve real-life problems?
|
- Mentor Mathematics Learner's Book Grade 5 page 103.
- Charts with equation examples. - Real-life problems. - Digital devices (optional). |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 10 | 3 |
NUMBERS
|
Simple Equations – Solving simple equations with one unknown
|
By the end of the
lesson, the learner
should be able to:
- Solve simple equations with one unknown involving subtraction. - Apply solving equations in real-life situations. - Appreciate the use of equations in problem-solving. |
The learner is guided to:
- Solve equations with one unknown involving subtraction. - Check their answers by substituting back into the original equation. - Create and solve problems involving simple equations. - Discuss real-life applications of equations. |
How can solving equations help us in daily life?
|
- Mentor Mathematics Learner's Book Grade 5 page 104.
- Charts with equation examples. - Real-life problems. - Digital devices (optional). |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 10 | 4 |
NUMBERS
|
Simple Equations – Solving simple equations with one unknown
|
By the end of the
lesson, the learner
should be able to:
- Solve simple equations with one unknown involving subtraction. - Apply solving equations in real-life situations. - Appreciate the use of equations in problem-solving. |
The learner is guided to:
- Solve equations with one unknown involving subtraction. - Check their answers by substituting back into the original equation. - Create and solve problems involving simple equations. - Discuss real-life applications of equations. |
How can solving equations help us in daily life?
|
- Mentor Mathematics Learner's Book Grade 5 page 104.
- Charts with equation examples. - Real-life problems. - Digital devices (optional). |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 10 | 5 |
NUMBERS
|
Simple Equations – Solving simple equations with one unknown
|
By the end of the
lesson, the learner
should be able to:
- Solve simple equations with one unknown involving multiplication and division. - Apply solving equations in real-life situations. - Appreciate the use of equations in problem-solving. |
The learner is guided to:
- Solve equations with one unknown involving multiplication and division. - Check their answers by substituting back into the original equation. - Create and solve problems involving simple equations. - Discuss real-life applications of equations. |
How do equations with multiplication and division relate to real life?
|
- Mentor Mathematics Learner's Book Grade 5 page 105.
- Charts with equation examples. - Real-life problems. - Digital devices (optional). |
- Observation.
- Oral questions.
- Written exercises.
- Group presentation.
|
|
| 10 | 6 |
NUMBERS
MEASUREMENT |
Simple Equations – Application of simple equations
Length - Identifying the kilometre (km) as a unit of measuring length |
By the end of the
lesson, the learner
should be able to:
- Form and solve simple equations from word problems. - Apply equations in different situations. - Appreciate the use of equations in problem-solving. |
The learner is guided to:
- Translate word problems into simple equations. - Solve the equations and interpret the results in context. - Create real-life problems that can be solved using equations. - Share and discuss their problems with classmates. |
How can we use equations to solve everyday problems?
|
- Mentor Mathematics Learner's Book Grade 5 page 107.
- Word problem cards. - Charts with equation examples. - Digital devices (optional). - Mentor Mathematics learners book grade 5 page 109 - Road signs showing distances - Maps - Digital devices |
- Oral questions.
- Written exercises.
- Group work observation.
- Individual assessment.
|
|
| 10 | 7 |
MEASUREMENT
|
Length - Estimating distance in kilometres (1)
|
By the end of the
lesson, the learner
should be able to:
- Estimate distance in kilometres in real life situations - Appreciate the use of kilometres in estimating distances |
In groups and individually, learners are guided to:
- Discuss in groups and estimate distance in kilometres practically using play materials such as ropes and share their estimates - Estimate distances between various landmarks in the school compound |
Why do you measure distance?
|
- Mentor Mathematics learners book grade 5 page 110
- Measuring tapes - Maps - Ropes |
- Oral questions
- Observation
- Written exercises
|
|
| 11 | 1 |
MEASUREMENT
|
Length - Estimating distance in kilometres (2)
Length - Relationship between kilometre and metre (1) |
By the end of the
lesson, the learner
should be able to:
- Estimate distance in kilometres in real life situations - Measure estimated distances and compare with actual measurements - Appreciate the use of estimation in real life |
In groups and individually, learners are guided to:
- Measure distance estimated and compare findings with others - Estimate the distance between various places using maps - Discuss practical situations where estimation of distance is useful |
Why do you measure distance?
|
- Mentor Mathematics learners book grade 5 page 111
- Measuring tapes - Maps - Ropes - Mentor Mathematics learners book grade 5 page 112 - 1 metre ruler - Metre sticks - Tape measure |
- Oral questions
- Observation
- Written exercises
|
|
| 11 | 2 |
MEASUREMENT
|
Length - Relationship between kilometre and metre (2)
Length - Converting kilometres to metres and vice versa (1) |
By the end of the
lesson, the learner
should be able to:
- Apply the relationship between the kilometre (km) and the metre (m) in different situations - Appreciate the relationship that 1 km = 1000 m |
In groups and individually, learners are guided to:
- Discuss the relationship between km and m (1 km = 1,000 m) - Calculate equivalent measurements using the relationship - Use digital devices to learn more about the relationship between km and m |
How do you measure distance?
|
- Mentor Mathematics learners book grade 5 page 113
- 1 metre ruler - Metre sticks - Tape measure - Digital devices - Mentor Mathematics learners book grade 5 page 113-114 - Conversion charts |
- Oral questions
- Written exercises
- Observation
|
|
| 11 | 3 |
MEASUREMENT
|
Length - Converting kilometres to metres and vice versa (2)
Length - Addition of metres and kilometres |
By the end of the
lesson, the learner
should be able to:
- Convert metres to kilometres in real life situations - Appreciate the use of conversion in real life |
In groups and individually, learners are guided to:
- Convert metres to kilometres using the relationship 1 km = 1,000 m - Solve problems involving conversion of metres to kilometres - Apply conversion in real-life problems |
How do you measure distance?
|
- Mentor Mathematics learners book grade 5 page 115
- Conversion charts - Digital devices - Mentor Mathematics learners book grade 5 page 116-118 - Maps |
- Oral questions
- Written exercises
- Assessment rubrics
|
|
| 11 | 4 |
MEASUREMENT
|
Length - Subtraction of metres and kilometres
|
By the end of the
lesson, the learner
should be able to:
- Subtract metres and kilometres in real life situations - Solve problems involving subtraction of metres and kilometres |
In groups and individually, learners are guided to:
- Subtract metres and kilometres with regrouping - Solve real-life problems involving subtraction of metres and kilometres - Calculate differences in distances on maps |
Where is subtraction of length used in real life?
|
- Mentor Mathematics learners book grade 5 page 119-120
- Maps - Digital devices |
- Oral questions
- Written exercises
- Assessment rubrics
|
|
| 11 | 5 |
MEASUREMENT
|
Length - Multiplication of metres and kilometres by whole numbers
|
By the end of the
lesson, the learner
should be able to:
- Multiply metres and kilometres by whole numbers in real life situations - Solve problems involving multiplication of metres and kilometres |
In groups and individually, learners are guided to:
- Multiply metres and kilometres by whole numbers - Solve real-life problems involving multiplication of metres and kilometres - Calculate total distances for repeated journeys |
How do we use multiplication of length in real life?
|
- Mentor Mathematics learners book grade 5 page 121-122
- Multiplication tables - Digital devices |
- Oral questions
- Written exercises
- Assessment rubrics
|
|
| 11 | 6 |
MEASUREMENT
|
Length - Division of metres and kilometres by whole numbers (1)
|
By the end of the
lesson, the learner
should be able to:
- Divide metres and kilometres by whole numbers in real life situations - Solve problems involving division of metres and kilometres |
In groups and individually, learners are guided to:
- Divide metres and kilometres by whole numbers - Solve real-life problems involving division of metres and kilometres - Calculate distances shared equally |
How do we use division of length in real life?
|
- Mentor Mathematics learners book grade 5 page 123
- Digital devices |
- Oral questions
- Written exercises
- Assessment rubrics
|
|
| 11 | 7 |
MEASUREMENT
|
Length - Division of metres and kilometres by whole numbers (2)
|
By the end of the
lesson, the learner
should be able to:
- Divide metres and kilometres by whole numbers with remainders - Solve complex problems involving division of metres and kilometres |
In groups and individually, learners are guided to:
- Divide metres and kilometres by whole numbers with remainders - Solve complex real-life problems involving division of metres and kilometres - Calculate distances in practical situations |
How do we use division of length in real life?
|
- Mentor Mathematics learners book grade 5 page 124
- Digital devices |
- Oral questions
- Written exercises
- Assessment rubrics
|
|
| 12 | 1 |
MEASUREMENT
|
Area - The square centimetre (cm²) as a unit of measuring area (1)
|
By the end of the
lesson, the learner
should be able to:
- Use the square centimetre (cm²) as a unit of measuring area in real life - Appreciate the use of cm² in real life |
In groups and individually, learners are guided to:
- Measure, trace and cut out 1 cm by 1 cm units, and refer the area of each as one square centimetre (1 cm²) - Cover a given surface using 1-centimetre square cut-outs and count the number of cut-outs to get the area in cm² |
How can you determine the area of different surfaces?
|
- Mentor Mathematics learners book grade 5 page 124-125
- Square cut-outs - 1 cm squares - Scissors - Glue |
- Oral questions
- Written exercises
- Observation
- Project
|
|
| 12 | 2 |
MEASUREMENT
|
Area - The square centimetre (cm²) as a unit of measuring area (2)
|
By the end of the
lesson, the learner
should be able to:
- Measure area of different surfaces in square centimetres - Appreciate the use of cm² in measuring area |
In groups and individually, learners are guided to:
- Measure the area of different surfaces using square centimetre cut-outs - Compare the areas of different surfaces - Record and discuss their findings |
How can you determine the area of different surfaces?
|
- Mentor Mathematics learners book grade 5 page 125-126
- Square cut-outs - 1 cm squares - Various surfaces to measure |
- Oral questions
- Written exercises
- Observation
- Project
|
|
| 12 | 3 |
MEASUREMENT
|
Area - The square centimetre (cm²) as a unit of measuring area (2)
|
By the end of the
lesson, the learner
should be able to:
- Measure area of different surfaces in square centimetres - Appreciate the use of cm² in measuring area |
In groups and individually, learners are guided to:
- Measure the area of different surfaces using square centimetre cut-outs - Compare the areas of different surfaces - Record and discuss their findings |
How can you determine the area of different surfaces?
|
- Mentor Mathematics learners book grade 5 page 125-126
- Square cut-outs - 1 cm squares - Various surfaces to measure |
- Oral questions
- Written exercises
- Observation
- Project
|
|
| 12 | 4 |
MEASUREMENT
|
Area - Working out area of rectangles in square centimetres (1)
|
By the end of the
lesson, the learner
should be able to:
- Work out area of rectangles in square centimetres (cm²) in different situations - Establish the formula for area of a rectangle (length × width) |
In groups and individually, learners are guided to:
- Establish area of rectangles in cm² as the product of the number of 1 cm² units in the row by the number of units in the column - Derive the formula: Area of rectangle = Length × Width |
How can you determine the area of different surfaces?
|
- Mentor Mathematics learners book grade 5 page 126-127
- Square cut-outs - Rulers - Charts with rectangles |
- Oral questions
- Written exercises
- Observation
- Project
|
|
| 12 | 5 |
MEASUREMENT
|
Area - Working out area of rectangles in square centimetres (2)
|
By the end of the
lesson, the learner
should be able to:
- Apply the formula for area of rectangles in different situations - Solve problems involving area of rectangles |
In groups and individually, learners are guided to:
- Work out the area of different rectangles using the formula (length × width) - Solve real-life problems involving area of rectangles - Calculate the area of rectangular objects |
How can you determine the area of different surfaces?
|
- Mentor Mathematics learners book grade 5 page 127-128
- Rulers - Rectangular objects - Charts with rectangles |
- Oral questions
- Written exercises
- Observation
- Project
|
|
| 12 | 6 |
MEASUREMENT
|
Area - Working out area of squares in square centimetres (1)
|
By the end of the
lesson, the learner
should be able to:
- Work out area of squares in square centimetres (cm²) in different situations - Establish the formula for area of a square (side × side) |
In groups and individually, learners are guided to:
- Establish area of squares in cm² as the product of the side by itself - Derive the formula: Area of square = side × side - Discuss the difference between rectangles and squares |
How can you determine the area of different surfaces?
|
- Mentor Mathematics learners book grade 5 page 129-130
- Square cut-outs - Rulers - Charts with squares |
- Oral questions
- Written exercises
- Observation
- Project
|
|
| 12 | 7 |
MEASUREMENT
|
Area - Working out area of squares in square centimetres (2)
|
By the end of the
lesson, the learner
should be able to:
- Apply the formula for area of squares in different situations - Solve problems involving area of squares |
In groups and individually, learners are guided to:
- Work out the area of different squares using the formula (side × side) - Solve real-life problems involving area of squares - Calculate the area of square objects |
How can you determine the area of different surfaces?
|
- Mentor Mathematics learners book grade 5 page 130-131
- Rulers - Square objects - Charts with squares |
- Oral questions
- Written exercises
- Observation
- Project
|
Your Name Comes Here